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3 years ago

A Soviet interpretation of this poster would claim that

2 answers:

8 0

<span>A Soviet interpretation of this poster would claim that
</span>
Americans are practicing economic imperialism
so correct option i conclude is A
hope it helps

Taya2010 [7]3 years ago

6 0

Answer:

Americans are practicing economic imperialism

Explanation:

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Why is compounding interest monthly better than yearly ?

dalvyx [7]

Answer:

More interest payments on yearly computing.

Explanation:

It is generally said that if you can get monthly annual payments compared to yearly payments take it without a thought. This statement explains a lot; normally month payments are not available, but in some case they are. In annual payments, 12 months are compounded that is why it is higher rate compared to monthly. So, monthly payments are preferred

6 0

2 years ago

Current Attempt in Progress Swifty Corporation produces three versions of baseball bats: wood, aluminum, and hard rubber. A cond

jarptica [38.1K]

Answer:

None of the fixed costs are avoidable. Therefore the company now loses all the fixed costs and the positive contribution margin.

Explanation:

Giving the following information:

Wood Aluminum Hard Rubber

Total Sales $65000

Variable expenses (58000)

Contribution margin 7000

Fixed expenses (22000)

Net income (loss) (15000)

Effect on income= -22,000 - 7,000= -29,000

None of the fixed costs are avoidable. Therefore the company now loses all the fixed costs and the positive contribution margin.

5 0

2 years ago

Waterway Industries purchased a depreciable asset for $837300 on January 1, 2018. The estimated salvage value is $84000, and the

murzikaleks [220]

Answer:

$222,100

Explanation:

Cost = $837,300

Residual value = $84,000

Useful life = 9 years

Now,

Annual straight line depreciation = $\frac{Cost-Residual Value}{Useful life}$

Annual straight line depreciation = $\frac{837,300 - 84,000}{9}$

Annual straight line depreciation = $\frac{753,300}{9}$

Annual straight line depreciation = $83,700

Accumulated depreciation for three years i.e., 2018, 2019 and 2020 would be:

Accumulated depreciation = 3 × $83,700

Accumulated depreciation = $251,100

Book value (at the end of year 2020) = Cost - Accumulated depreciation

Book value (at the end of year 2020) = $837,300 - $251,100

Book value (at the end of year 2020) = $586,200

Revised useful life = 5 years

No. years asset has been used = 3 years

Remaining useful life = 2 years

Revised salvage value = $142,000

Therefore, depreciation expense for the remaining three year would be:

Revised depreciation expense = $\frac{Book value at the end of 2020 - Revised residual Value}{Remaining useful life}$

Revised depreciation expense = $\frac{586,200 - 142,000}{2}$

Revised depreciation expense = $\frac{444,200}{2}$

Revised depreciation expense = $222,100

5 0

3 years ago

Credit card companies track your transactions. how can they abuse this?

Alexus [3.1K]

Answer:
Credit card companies can invade your privacy by monitoring all your credit card transactions and making decisions, whether correct or incorrect, about your credit worthiness and your character.

Explanations:
All credit card transactions are logged into a data base which is accessible to credit card companies.
Therefore credit card companies can form opinions about your credit worthiness on the basis of your credit card transactions.

For example, if you use your credit card to pay for groceries, utilities, and ordinary bills, a credit card company could assume that you are in financial distress and make a decision to reduce your credit limit.
If a person uses a credit card often at a casino or gambling locations, that could also signify to credit card issuers that the person may not be using money wisely, and may not be willing to provide more credit to the gambler.

To sum it up, personal privacy is lost whenever a person uses a credit card. Credit card issuers may form opinions about a card holder that may be correct or incorrect, based on the person's credit card transactions.

7 0

3 years ago

You are planning to save for retirement over the next 30 years. To save for retirement, you will invest $800 per month in a stoc

Svetach [21]

Answer:

Ans. You withdraw each month from your account, for 300 months (25 years) $1,118.03 taking into account the expected inflation rate.

Explanation:

Hi, ok, first, we need to find out how much money will you have after saving in both accounts for 30 years, for that, we need to use the following equation and solve for FV (future value).

$FV=\frac{A((1+r)^{n}-1) }{r}$

Where, A is the amount saved in the account, r is the interest rate that it pays, n are the yearly equal payments, in our case 30. Everything should look like this in the case of the stock account.

$FV=\frac{800((1+0.11)^{30}-1) }{0.11} = 159,216.70$

In the case of the bond account it should look like this.

$FV=\frac{400((1+0.07)^{30}-1) }{0.07} = 37,784.31$

This means that after 30 years you will have $197,001.02

Now, we need to find the amount of monthly withdraw that you can make given the money saved, but in order to take into account the time value of money, we need to use the real rate of return and not the nominal rate of return (9%, when you gather all your money and send it to another acoount). Therefore, we have to find out the real rate of return, like this.

$Real(r)=\frac{[1+Nominal(r)]}{[1+Inflation(r)]} -1=\frac{(1+0.09)}{(1+0.04)} -1=0.0481$

This is 4.81% effective annual rate, but we need this rate to be effective monthly, that is:

$r(monthly)=(1+r(annual))^{\frac{1}{12} } -1=(1+0.0481)^{\frac{1}{12} } -1=0.0039$

That is 0.39% effective monthly, and we have to use the following equation with n=300 months, r=0.0039, PV= $197,001.02 and solve for A.

$PV=\frac{A((1+r)^{n} -1)}{r(1+r)^{n} } =\frac{A(2.234662443)}{0.012682296} =A(176.2032975)$

$197,001.02=A(176.2032975)$

$A=1,118.03$

Best of luck

7 0

3 years ago